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We exhibit some new dark soliton phenomena on the general nonzero background for a defocusing three-component nonlinear Schr(o)dinger equation.As the plane wave background undergoes unitary transformation SU(3),we obtain the general nonzero background and study its modulational instability by the linear stability analysis.On the basis of this background,we study the dynamics of one-dark soliton and two-dark-soliton phenomena,which are different from the dark solitons studied before.Furthermore,we use the numerical method for checking the stability of the one-dark-soliton solution.These results further enrich the content in nonlinear Schr(o)dinger systems,and require more in-depth studies in the future.